'p' is the approximate value that will come in place of the question mark (?) in the following question. (Note: You are not expected to calculate the exact value.) √3250 × √1224 - 20.93² - 298.11 = √65 × (10.09² + ?) Which of the following statement(s) is/are true about 'p'?
I. 'p' is a perfect square.
II. (p - 8)² > 2,300
III. HCF of (p + 9) and (p - 9) is 6.

√3250 × √1224 - 20.93² - 298.11 = √65 × (10.09² + ?) √3249 × √1225 - 21² - 298 ≈ √64 × (10² + ?) 57 × 35 - 441 - 298 ≈ 8 × (100 + ?) 1,995 - 441 - 298 ≈ 8 × (100 + ?) 1,256 ≈ 8 × (100 + ?) 157 ≈ 100 + ? ? ≈ 57 'p' = 57 Statement I: 57 is not a perfect square (49 < 57 < 64). So, statement I is false. Statement II: (57 - 8)² = 49² = 2,401, which is greater than 2,300 So, statement II is true. Statement III: p + 9 = 57 + 9 = 66 p - 9 = 57 - 9 = 48 HCF of 66 and 48 = 6 So, statement III is true. Therefore, both statement II and III are true. Hence, option d.